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1. • CommentRowNumber1.
   • CommentAuthorAndrew Stacey
   • CommentTimeNov 8th 2011
   • (edited Nov 8th 2011)
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   Author: Andrew Stacey
   Format: MarkdownItexThought I'd nick an another answer from MathOverflow and paste it to the nLab. Unfortunately, doing an internet search for "functional analysis type" or even cotype doesn't look like I'm going to be able to figure out what those terms mean all that quickly ... Oops. Forgot the link: [[isomorphism classes of Banach spaces]].

   Thought I’d nick an another answer from MathOverflow and paste it to the nLab. Unfortunately, doing an internet search for “functional analysis type” or even cotype doesn’t look like I’m going to be able to figure out what those terms mean all that quickly …

   Oops. Forgot the link: isomorphism classes of Banach spaces.

2. • CommentRowNumber2.
   • CommentAuthorzskoda
   • CommentTimeNov 8th 2011
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   Author: zskoda
   Format: MarkdownItexThe page self-references, and the page title is in the plural, though the singular makes sense and fits the conventions.

   The page self-references, and the page title is in the plural, though the singular makes sense and fits the conventions.

3. • CommentRowNumber3.
   • CommentAuthorAndrew Stacey
   • CommentTimeNov 8th 2011
   • PermaLink
   Author: Andrew Stacey
   Format: MarkdownItexFeel free to edit and change the page name as best fits - I frequently forget the conventions trusting to more knowledgeable users (such as yourself and Toby) to set things right again.

   Feel free to edit and change the page name as best fits - I frequently forget the conventions trusting to more knowledgeable users (such as yourself and Toby) to set things right again.

4. • CommentRowNumber4.
   • CommentAuthorMark Meckes
   • CommentTimeNov 9th 2011
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   Author: Mark Meckes
   Format: MarkdownItexAs Andrew noted at meta.MO, I've added some more detail about type and cotype of $L_p$. I also added comments on a more elementary argument for the cases $p=1,\infty$.

   As Andrew noted at meta.MO, I’ve added some more detail about type and cotype of $L_p$. I also added comments on a more elementary argument for the cases $p=1,\infty$.